Geomathematically Oriented Potential Theory - Chapman & Hall / CRC Pure and Applied Mathematics - Freeden, Willi (Technical University of Kaiserslautern, Germany) - Books - Taylor & Francis Inc - 9781439895429 - October 30, 2012
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Geomathematically Oriented Potential Theory - Chapman & Hall / CRC Pure and Applied Mathematics 1st edition

Freeden, Willi (Technical University of Kaiserslautern, Germany)

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Geomathematically Oriented Potential Theory - Chapman & Hall / CRC Pure and Applied Mathematics 1st edition

As the Earth`s surface deviates from its spherical shape by less than 0.4 percent of its radius and today?s satellite missions collect their gravitational and magnetic data on nearly spherical orbits, sphere-oriented mathematical methods and tools play important roles in studying the Earth?s gravitational and magnetic field.

Geomathematically Oriented Potential Theory presents the principles of space and surface potential theory involving Euclidean and spherical concepts. The authors offer new insight on how to mathematically handle gravitation and geomagnetism for the relevant observables and how to solve the resulting potential problems in a systematic, mathematically rigorous framework.

The book begins with notational material and the necessary mathematical background. The authors then build the foundation of potential theory in three-dimensional Euclidean space and its application to gravitation and geomagnetism. They also discuss surface potential theory on the unit sphere along with corresponding applications.

Focusing on the state of the art, this book breaks new geomathematical grounds in gravitation and geomagnetism. It explores modern sphere-oriented potential theoretic methods as well as classical space potential theory.


468 pages, 57 black & white illustrations, 2 black & white tables

Media Books     Hardcover Book   (Book with hard spine and cover)
Released October 30, 2012
ISBN13 9781439895429
Publishers Taylor & Francis Inc
Pages 468
Dimensions 239 × 164 × 31 mm   ·   834 g
Language English  

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